Due the school day after we cover the lesson in class
6-1: Cassi K. and Tyler P.
6-2: Alissa D. and Ben R.
6-3: Patrick E. and Isaac H.
6-4: Alexis H. and Paul R.
6-5: Samantha R. and Tony Y.
6-6: Derrik B. and Katlyn K.
6-7: Nick C. and Mindy Z.
6-8: Stephanie G. and Sabrina O.
6-9: Mike M. and Erica M.
Student Summaries:
Ben R: To sum up Chapter 6-2, basically it talks about the what the definition of a Slope is, and What the slope of a line is. it also takes a trip on what the formula and how the formula for slope is used. and Finally it moves on to how its used in real life expirences.
Alissa D: In this chapter 6-2 we learned how to find the slope of the line, You can use two points to find the slope using the slope equation that is one way the other is rise over run. For any horizontal line the slope will be zero, for any vertical line the slope will be undifined
Student Summaries: Paul R. - in section 6-4 we learned how to write linear inequalities and graph them. To graph linear inequalities you have to have y on the left side of the equation with the inequality in front of the y. Then you graph the b and then move however many up or down or left or right from the starting point.
Alexis H. - section 6-4 talks about open half-plane, boundary,linear inequality,closed half-plane, and test point. we learned how to graph and where to shade.
Student Summaries: Tony Y and Sam R, In section 6-5 we learned about Nonlinear and Linear Functions. Which has independent and dependent. Where you had to make a table of x and y to create an order pair. and than you graph. Also you use the vertical line test.
Derrik B.- In section 6-6, we look at Quadratic Functions. A Quadratic Function is a nonlinear function that when written in standard form is a second-degree equation, which means that it has one squared term. The equation for y=Ax^2+Bx+C. Each time that you graph the points used in the quadratic function, you will end up seeing a parabola. A parabola is a U-shaped curve that has a vertex. On both sides of the vertex, the parabola must be symetrical to make the graph true for the function. How you do this, is quite simple. First, you make your x and y table. Then you just pick a number for x, and plug that number into the equation and solve it. Next, after you solve the equaion, you will hav a x point as well as a y point. You then just repeat this process until you have AT LEAST FIVE POINTS for your graph. Finally you then graph your points on the graph. Where might you see this in real life events? Sports, Phyisics, Agriculture and many other real life events.
6-7: Problem Solving Skills: Patterns and Functions
Student Summaries:
Nick C & Mindy Z Today we went over patterns and function.We also learned that there is five steps to solving these problems. Those five steps are read, plan, solve, answer, and check. if you do these steps you will be able to solve the problem.
Student Summaries: Sabrina -- This chapter is about the formula [y=kx] and basically plug in the numbers and you figure it all out. It's not that hard.. also Im not positive that this may be very summarizey.. not very helpful. Stephanie: When learning this lesson all you need is the two important formulas. These are the formula- direct variation y=kx and direct square variation y=kx^2. Then all you do is substitute the known values for the unknown values and solve.
Inverse variation is used to figure out the status of something using other variables. For example using the weight of rope to figure out how longs that rope will be. Or as on thing gets bigger the other variable gets smaller. Like how the sound from a stereo speaker get smaller as the more distance there is from your ears to the speaker.
Table of Contents
Chapter 6: Graphing Functions
Preview: Chapter 6 Preview 0910.pdfWiki Summary Assignments
Due the school day after we cover the lesson in class6-1: Cassi K. and Tyler P.
6-2: Alissa D. and Ben R.
6-3: Patrick E. and Isaac H.
6-4: Alexis H. and Paul R.
6-5: Samantha R. and Tony Y.
6-6: Derrik B. and Katlyn K.
6-7: Nick C. and Mindy Z.
6-8: Stephanie G. and Sabrina O.
6-9: Mike M. and Erica M.
6-1: Distance in the Coordinate Plane
Notes: Section 6-1 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
In this lesson we learned how to find the distance using the distance formula.
We also learned how to find the midpoint using the midpoint formula.
6-2: Slope of a Line
Notes: Section 6-2 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
Ben R: To sum up Chapter 6-2, basically it talks about the what the definition of a Slope is, and What the slope of a line is. it also takes a trip on what the formula and how the formula for slope is used. and Finally it moves on to how its used in real life expirences.
Alissa D: In this chapter 6-2 we learned how to find the slope of the line, You can use two points to find the slope using the slope equation that is one way the other is rise over run. For any horizontal line the slope will be zero, for any vertical line the slope will be undifined
6-3: Write and Graph Equations
Notes: Section 6-3 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
6-4: Write and Graph Linear Inequalities
Notes: Section 6-4 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries: Paul R. - in section 6-4 we learned how to write linear inequalities and graph them. To graph linear inequalities you have to have y on the left side of the equation with the inequality in front of the y. Then you graph the b and then move however many up or down or left or right from the starting point.
Alexis H. - section 6-4 talks about open half-plane, boundary,linear inequality,closed half-plane, and test point. we learned how to graph and where to shade.
6-5: Linear and Nonlinear Functions
Notes: Section 6-5 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries: Tony Y and Sam R, In section 6-5 we learned about Nonlinear and Linear Functions. Which has independent and dependent. Where you had to make a table of x and y to create an order pair. and than you graph. Also you use the vertical line test.
6-6: Graph Quadratic Functions
Notes: Section 6-6 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
Derrik B.- In section 6-6, we look at Quadratic Functions. A Quadratic Function is a nonlinear function that when written in standard form is a second-degree equation, which means that it has one squared term. The equation for y=Ax^2+Bx+C. Each time that you graph the points used in the quadratic function, you will end up seeing a parabola. A parabola is a U-shaped curve that has a vertex. On both sides of the vertex, the parabola must be symetrical to make the graph true for the function. How you do this, is quite simple. First, you make your x and y table. Then you just pick a number for x, and plug that number into the equation and solve it. Next, after you solve the equaion, you will hav a x point as well as a y point. You then just repeat this process until you have AT LEAST FIVE POINTS for your graph. Finally you then graph your points on the graph. Where might you see this in real life events? Sports, Phyisics, Agriculture and many other real life events.
6-7: Problem Solving Skills: Patterns and Functions
Notes: Section 6-7 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
Nick C & Mindy Z Today we went over patterns and function.We also learned that there is five steps to solving these problems. Those five steps are read, plan, solve, answer, and check. if you do these steps you will be able to solve the problem.
6-8: Direct Variation
Notes: Section 6-8 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
Sabrina -- This chapter is about the formula [y=kx] and basically plug in the numbers and you figure it all out. It's not that hard.. also Im not positive that this may be very summarizey.. not very helpful.
Stephanie: When learning this lesson all you need is the two important formulas. These are the formula- direct variation y=kx and direct square variation y=kx^2. Then all you do is substitute the known values for the unknown values and solve.
6-9: Inverse Variation
Notes: Section 6-9 Student 0910.pdfView a lesson summary here
Summary on iTunes
Student Summaries:
Inverse variation is used to figure out the status of something using other variables. For example using the weight of rope to figure out how longs that rope will be. Or as on thing gets bigger the other variable gets smaller. Like how the sound from a stereo speaker get smaller as the more distance there is from your ears to the speaker.Mike M.
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